Question

log4096 (256)

Answer 1

\(\huge log_{4096}(256) \) this the question?

Answer 2

yes

Answer 3

\[\log_{2^{12}}(2^8)\]

Answer 4

notice 4096 = 2^12
and 256 = 2^8

Answer 5

yes. and? sorry i forgot all my log rules

Answer 6

writing this in exponential form: \(\large (2^{12})^x=2^8 \)

Answer 7

ahhh icic so -4?

Answer 8

no...
what do you do to simplify power of a power??? for example, \(\large (3^2)^5=3^{???} \)

Answer 9

3^10

Answer 10

right... you multiply the exponents so the equation becomes:
\(\large (2^{12})^x=2^{12x} \)
\(\large 2^{12x}=2^8 \)
12x = 8

Answer 11

icic ty so much

Answer 12

ok???? so x=2/3 ??? that what u got?

Answer 13

yw.,..:)